| Analysis of Hamiltonian Pdes Contributor(s): Kuksin, Sergei B. (Author) |
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ISBN: 0198503954 ISBN-13: 9780198503958 Publisher: Clarendon Press OUR PRICE: $194.75 Product Type: Hardcover Published: November 2000 Annotation: For the last 20-30 years, interest among mathematicians and physicists in infinite-dimensional Hamiltonian systems and Hamiltonian partial differential equations has been growing strongly, and many papers and a number of books have been written on integrable Hamiltonian PDEs. During the last decade though, the interest has shifted steadily towards non-integrable Hamiltonian PDEs. Here, not algebra but analysis and symplectic geometry are the appropriate analysing tools. The present book is the first one to use this approach to Hamiltonian PDEs and present a complete proof of the "KAM for PDEs" theorem. It will be an invaluable source of information for postgraduate mathematics and physics students and researchers. |
| Additional Information |
| BISAC Categories: - Mathematics | Differential Equations - Partial - Science | Physics - Quantum Theory - Science | Physics - Mathematical & Computational |
| Dewey: 530.12 |
| LCCN: 2001274506 |
| Series: Oxford Lecture Series in Mathematics and Its Applications |
| Physical Information: 0.56" H x 6.14" W x 9.21" (1.10 lbs) 224 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: For the last 20-30 years, interest among mathematicians and physicists in infinite-dimensional Hamiltonian systems and Hamiltonian partial differential equations has been growing strongly, and many papers and a number of books have been written on integrable Hamiltonian PDEs. During the last decade though, the interest has shifted steadily towards non-integrable Hamiltonian PDEs. Here, not algebra but analysis and symplectic geometry are the appropriate analysing tools. The present book is the first one to use this approach to Hamiltonian PDEs and present a complete proof of the KAM for PDEs theorem. It will be an invaluable source of information for postgraduate mathematics and physics students and researchers. |